Commodity and energy markets break the assumptions that equity research takes for granted: the underlying is physical, storage and delivery matter, prices spike and mean-revert on seasonal and weather cycles, and in electricity the asset cannot be stored at all. That is why this literature has its own models — futures-curve dynamics, storage-constrained pricing, spike-jump processes for power, and the carbon-market mechanics of emission allowances — and why volatility and forecasting results from equities rarely transfer.
The rigor split here is stark. Forecasting papers (oil, gas, power prices) often test against naïve and seasonal baselines on real data and score well. Pricing and hedging papers for structured energy contracts tend to be theory-first. When a paper claims a trading result, check whether it uses tradable front-month contracts with roll costs or a spliced continuous series that never existed, and whether the sample includes 2020–2022, the stress test nothing in this market escaped.
Related hubs: Volatility, Options & Derivatives, Machine Learning for Forecasting, Risk Management.
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We develop an asymptotic theory for the jump robust measurement of covariations in the context of stochastic evolution equation in infinite dimensions. Namely, we identify scaling limits for realized covariations of solution processes with the quadratic covariation of the latent random process that
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We study how the climate transition through a low-carbon economy, implemented by carbon pricing, propagates in a credit portfolio and precisely describe how carbon price dynamics affects credit risk measures such as probability of default, expected and unexpected losses. We adapt a stochastic multis
We study affine stochastic Volterra equations on the cone of symmetric positive semidefinite matrices. For scalar kernels acting entrywise on the matrix dynamics, we establish weak existence by exploiting stochastic invariance results for Volterra equations on convex domains and derive a conditional
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We present a function-valued stochastic volatility model designed to capture the continuous-time evolution of forward curves in fixed-income or commodity markets. The dynamics of the (logarithmic) forward curves are defined by a Heath-Jarrow-Morton-Musiela stochastic partial differential equation mo
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